
where \(i\)  represents the \(i\) th point in the corresponding data points. By fitting a curve with the numerical result, the value of the critical exponent is obtained \(0.668\)  and 0652 from the HMI (left panel) and the EoP (right panel), respectively. These values are in agreement with one obtained from the behavior of the specific heat in [1]}, [2]}. We also plot the linear log-log diagrams for the HMI and EoP where the critical exponent is the slope of a line i.e. \(\log (\frac{dy}{dT}) \propto \theta \log (t)\) , and \(y\)  denotes the HMI or the EoP. We calculate the RE and RMS which are reported in the caption of FIG. REF .
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